The problem is asking us to find out the width of a right rectangular prism given the volume, the height, and the length. We know that the volume (V) of a rectangular prism is given by the formula: V = length × width × height The volume (V) is given as 15,375.92 cubic yards, the height (h) is 8.19 yards, and the length (l) is 11.2 yards. We need to find the width (w). We can rearrange the formula to solve for width: width = V / (length × height) Now let's substitute the given values: width = 15,375.92 / (11.2 × 8.19) width = 15,375.92 / 91.728 width ≈ 167.6 yards So, the width of the right rectangular prism is approximately 167.6 yards.
The image shows a question about the cross-section of a right rectangular prism when sliced by a plane that passes through both bases and is perpendicular to those bases. When a right rectangular prism is sliced in such a manner, the resulting shape of the cross-section will be the same shape as the base. Since the base of a right rectangular prism is a rectangle, the shape resulting from the slicing will also be a rectangle. Therefore, the correct answer is: c) rectangle
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